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where h0 = m is the number of nodes at the input layer, which is equivalentto the equalizer order and h3 is the number of neurons at the output layer, which is one according to Figure 88 The output value vi') serves as an input to the ( I 1)th layer Since the transmitted binary symbol taken from the set { + 1,-1} has a bipolar nature, the sigmoid type activation in the range of [-1,+1], as function f() of Equation 820 is chosen to provide an output shown in Figure 85(c) The MLP equalizer can be trained adaptively by the so-called error [255] back propagation algorithm described for example Rumelhart, Hinton and Williams by The major difficulty associated with the MLP is that training or determiningthe required weights is essentially a nonlinear optimization problem.

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The data most important for routing control are load levels on individual links and traf c aggregate performance characteristics. Obtaining accurate information about traf c load in IP networks where routing is based purely on IP routing protocols is important mainly because of two factors: the non-connection-oriented nature of the Internet Protocol, and the distributed nature of IP routing protocols. As a result of these two factors, traf c volumes on a particular link in an AD may vary as a result of the interplay of BGPs and IGPs [FGL + 00b]. Further potential reasons for traf c volume variability include burstiness of traf c sources, the operation of load-sharing schemes, and routing fallback to resiliency routes. Obtaining load information is also important as a basis for performing MPLS-based traf c engineering. Traf c load level on a link not only affects the mean queueing delay, but may also increase the variability of queueing delays. The properties of the ows transported in a particular traf c aggregate as well as the implementation of scheduling in individual network elements affect the functional form of the dependence between link loading level, average queueing delay, and variability of queueing. Queueing theory can be used to estimate delay and delay variation effects in an individual router when the distributions for arrival process (offered traf c) and service time (packet lengths) are known. The distributions, in general, can depend according to the time of day of longer temporal cycles. In a multi-service network such as a DiffServ domain, the load estimation methods used should be applicable to the estimation

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The mean squared error surface corresponding to the optimization criterion is multi-modal, implying that the mean squared error surface has local minima as well as a global minimum Hence it is extremely difficult to design gradient type algorithms, which guaranteefinding the global error minimum corresponding to the optimum equalizer coefficients under all input signal conditions The error back propagation algorithm to be introduced during our further discourse does not guarantee convergence, since the gradient descent might be trapped in a local minimum of the error surface Furthermore, due to the MLP's typically complicated error surface, the MLP equaliser using the error back propagation algorithm has a slower convergence rate than the conventional adaptive equalizer using the Least Mean Square (LMS) algorithm described in Appendix A2 Thiswas illustrated for example by Siu et al [240] using experimental results.

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The introduction of the so-called momentum term was suggested by Rumelhart et al [256] for the adaptive algorithm to improve the convergence rate The idea is based on sustaining the weight change moving in the same direction with a 'momentum' to assist the back propagation algorithm in moving out of a local minimum Nevertheless,it is still possible that the adaptive algorithm may become trapped at local minima Furthermore, the above-mentioned.

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